Update logabs.lean
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@ -46,7 +46,7 @@ lemma logAbsXX : ∀ z : ℂ, z ≠ 0 → Real.log (Complex.abs z) = (1 / 2) * C
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rw [t₃]
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rw [Complex.normSq_eq_conj_mul_self]
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have : conj z ≠ 0 := by
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have t₄ : conj z ≠ 0 := by
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exact (AddEquivClass.map_ne_zero_iff starRingAut).mpr z₁Hyp
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let XX := Complex.log_mul_eq_add_log_iff this z₁Hyp
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